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jarptica [38.1K]
3 years ago
10

The table of values represents a linear function g(x), where x is the number of days that have passed and g(x) is the balance in

the bank account

Mathematics
1 answer:
goblinko [34]3 years ago
5 0

Answer:

the answer on edge is part c

Step-by-step explanation:

On edge its Part C but i dont know if thats gonna be correct for you or not.

LET ME KNOW if u got it correct

THANKS

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Kathy had a dream in which she was selling roses in an international market. She started out with 156 roses. Then her first cust
KengaRu [80]

Answer: 170

Step-by-step explanation:

5 0
3 years ago
Please help!
UkoKoshka [18]

The values of x in the triangles and the angles in the rhombus are illustrations of tangent ratios

  • The values of x in the triangles are 21.4 units, 58 degrees and 66 degrees
  • The angles in the rhombus are 44 and 46 degrees, respectively

<h3>How to determine the values of x?</h3>

<u>Triangle 1</u>

The value of x is calculated using the following tangent ratio

tan(25) = 10/x

Make x the subject

x = 10/tan(25)

Evaluate

x = 21.4

<u>Triangle 2</u>

The value of x is calculated using the following tangent ratio

tan(x) = 8/5

Evaluate the quotient

tan(x) = 1.6

Take the arc tan of both sides

x = arctan(1.6)

Evaluate

x = 58

<u>Triangle 3</u>

The value of x is calculated using the following tangent ratio

tan(x) = 0.34/0.15

Evaluate the quotient

tan(x) = 2.27

Take the arc tan of both sides

x = arctan(2.27)

Evaluate

x = 66

<h3>How to calculate the angles of the rhombus?</h3>

The lengths of the diagonals are:

L1 = 2 in

L2 = 5 in

Represent the angles with x and y.

The measures of the angles are calculated using the following tangent ratios

tan(0.5x) = 2/5 and y = 90 - x

Evaluate the quotient

tan(0.5x) = 0.4

Take the arc tan of both sides

0.5x = arctan(0.4)

Evaluate

0.5x = 22

Divide by 0.5

x = 44

Recall that:

y = 90 - x

This gives

y = 90 - 44

Evaluate

y = 46

Hence, the angles in the rhombus are 44 and 46 degrees, respectively

Read more about tangent ratio at:

brainly.com/question/13347349

5 0
2 years ago
I'm supposed to answer this word problem "Martin bought a television for $225. It had been on sale for 25% off. How much money d
garik1379 [7]

Answer:

<em>Martin saved $75 on the television because of the sale</em>

Step-by-step explanation:

<u>Equations</u>

Let's call x=the original price of the television (before discount).

The television had been on sale for 25% off, this means the discount was:

25% of x = \frac{25}{100}.x = 0.25x

The sale price was the original price minus the discount:

x - 0.25x = 0.75x

This is what Martin paid, thus:

0.75x = 225

Dividing by 0.75:

x = 225 / 0.75

x = $300

The original price of the television was $300, and the discount was:

0.25*$300 = $75

Martin saved $75 on the television because of the sale

4 0
2 years ago
When there is a positive trend (or positive correlation), do the y-values of the points on the scatter plot tend to increase or
Assoli18 [71]
As the y-axes decreases the x-axes increases 

4 0
3 years ago
Read 2 more answers
Flo sets a goal of walking 12,000 total steps per day. flo's normal routine involves walking 6,000 steps per day. if flo walks 1
Oksana_A [137]

She has to walk 60 minutes more to reach her goal.

Given: Flo sets a goal of walking 12,000 total steps per day. Flo's normal routine involves walking 6,000 steps per day.

To find: To Determine how many extra minutes should she walk per day beyond her normal routine?

Formula: Number of extra minutes = she walks per day beyond her normal routine / number of steps per minute

flo's normal routine involves walking steps per day= 6,000

If flo walks 100 steps per minute:

she walks per day beyond her normal routine = 12000-6000

                                                                             = 6000

Extra minutes = \frac{6000}{100}

                       = 60 minutes

Therefore, she has to walk 60 minutes more to reach her goal.

Learn more about time and distance here brainly.com/question/24283318

#SPJ4

6 0
2 years ago
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